<?xml version='1.0' encoding='UTF-8'?><codeBook xmlns="ddi:codebook:2_5" xmlns:xsi="http://www.w3.org/2001/XMLSchema-instance" xsi:schemaLocation="ddi:codebook:2_5 https://ddialliance.org/Specification/DDI-Codebook/2.5/XMLSchema/codebook.xsd" version="2.5" xml:lang="en"><docDscr><citation><titlStmt><titl xml:lang="en">The Freaky Torus</titl><IDNo agency="DOI">doi:10.80624/FK2/9WRHOH</IDNo></titlStmt><distStmt><distrbtr source="archive">bonndata-sandbox</distrbtr><distDate>2023-06-26</distDate></distStmt><verStmt source="archive"><version date="2023-06-26" type="RELEASED">1</version></verStmt><biblCit>Sassen, Josua; Hildebrandt, Klaus; Rumpf, Martin; Wirth, Benedikt, 2023, "The Freaky Torus", https://doi.org/10.80624/FK2/9WRHOH, bonndata-sandbox, V1</biblCit></citation></docDscr><stdyDscr><citation><titlStmt><titl xml:lang="en">The Freaky Torus</titl><IDNo agency="DOI">doi:10.80624/FK2/9WRHOH</IDNo></titlStmt><rspStmt><AuthEnty affiliation="University of Bonn">Sassen, Josua</AuthEnty><AuthEnty affiliation="TU Delft">Hildebrandt, Klaus</AuthEnty><AuthEnty affiliation="University of Bonn">Rumpf, Martin</AuthEnty><AuthEnty affiliation="University of Münster">Wirth, Benedikt</AuthEnty></rspStmt><prodStmt/><distStmt><distrbtr source="archive">bonndata-sandbox</distrbtr><contact affiliation="University of Bonn" email="josua.sassen@uni-bonn.de">Sassen, Josua</contact><depositr>Sassen, Josua</depositr><depDate>2023-06-26</depDate></distStmt><holdings URI="https://doi.org/10.80624/FK2/9WRHOH"/></citation><stdyInfo><subject><keyword xml:lang="en">Computer and Information Science</keyword><keyword xml:lang="en">Mathematical Sciences</keyword></subject><abstract xml:lang="en">This dataset contains the Python code to compute samples on our shape space Freaky Torus of deformed tori, a synthetic shape space with factors S¹×S¹×T² The first factor, an S¹, controls the deformation of the latitudinal cross-section into a rotated ellipse. The next factor, another S¹, controls the deformation of the longitudinal cross-section into a rotated ellipse. The third factor, a two-dimensional flat torus T², controls the position of a bump on the deformed torus. Above, we visualize our synthetic shape space by demonstrating the effect of moving along the individual factors to the final shape. More details on the construction can be found in the appendix of the ICLR 2023 paper Parametrizing Product Shape Manifolds by Composite Networks. Additional to the code, we also include the exact dataset that we used for the results of our paper in the data folder.</abstract><sumDscr/></stdyInfo><method><dataColl><sources/></dataColl><anlyInfo/></method><dataAccs><setAvail/><useStmt/><notes type="DVN:TOU" level="dv">&lt;a href="http://creativecommons.org/licenses/by-sa/4.0">CC BY-SA 4.0&lt;/a></notes></dataAccs><othrStdyMat><relPubl><citation><titlStmt><titl>Parametrizing Product Shape Manifolds by Composite Networks. Josua Sassen, Klaus Hildebrandt, Martin Rumpf, and Benedikt Wirth. In: The Eleventh International Conference on Learning Representations. 2023.</titl><IDNo agency="url">https://openreview.net/forum?id=F_EhNDSamN</IDNo></titlStmt><biblCit>Parametrizing Product Shape Manifolds by Composite Networks. Josua Sassen, Klaus Hildebrandt, Martin Rumpf, and Benedikt Wirth. 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